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10th ICSE 2nd Term Preparation

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10th ICSE 2nd Term Preparation

10th ICSE 2nd Term Preparation by Subject Experts

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  • 120 students enrolled
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4 sections • 87 lectures • 32h 06m total length
Trigonometrical Identities Part 1 - Lecture 25
Trigonometrical Identities : Here we will discuss about some Trigonometrical Identities and their uses to prove another identities like : (i) sin² A+ cos² A = 1 (ii) 1+ tan² A = sec² A (iii) 1+ cot2 A = cosec² A Trigonometrical Ratios of Complementary Angles like: For an acute angle A, (a) sin (90° - A) = cos A (b) cos (90°- A) = sin A (c) tan (90°- A) = cot A (d) cot (90°- A) = tan A (e) sec (90°- A) = cosec A (f) cosec (90° - A) = sec A
27min
Trigonometrical Identities Part 2 - Lecture 26
Trigonometrical Identities : Here we will discuss about some Trigonometrical Identities and their uses to prove another identities like : (i) sin² A+ cos² A = 1 (ii) 1+ tan² A = sec² A (iii) 1+ cot2 A = cosec² A Trigonometrical Ratios of Complementary Angles like: For an acute angle A, (a) sin (90° - A) = cos A (b) cos (90°- A) = sin A (c) tan (90°- A) = cot A (d) cot (90°- A) = tan A (e) sec (90°- A) = cosec A (f) cosec (90° - A) = sec A
29min
Trigonometrical Identities Part 3 - Lecture 27
Trigonometrical Identities : Here we will discuss about some Trigonometrical Identities and their uses to prove another identities like : (i) sin² A+ cos² A = 1 (ii) 1+ tan² A = sec² A (iii) 1+ cot2 A = cosec² A Trigonometrical Ratios of Complementary Angles like: For an acute angle A, (a) sin (90° - A) = cos A (b) cos (90°- A) = sin A (c) tan (90°- A) = cot A (d) cot (90°- A) = tan A (e) sec (90°- A) = cosec A (f) cosec (90° - A) = sec A
25min
Trigonometrical Identities Part 4 - Lecture 28
Trigonometrical Identities : Here we will discuss about some Trigonometrical Identities and their uses to prove another identities like : (i) sin² A+ cos² A = 1 (ii) 1+ tan² A = sec² A (iii) 1+ cot2 A = cosec² A Trigonometrical Ratios of Complementary Angles like: For an acute angle A, (a) sin (90° - A) = cos A (b) cos (90°- A) = sin A (c) tan (90°- A) = cot A (d) cot (90°- A) = tan A (e) sec (90°- A) = cosec A (f) cosec (90° - A) = sec A
13min
Trigonometrical Identities Part 5 - Lecture 29
Trigonometrical Identities : Here we will discuss about some Trigonometrical Identities and their uses to prove another identities like : (i) sin² A+ cos² A = 1 (ii) 1+ tan² A = sec² A (iii) 1+ cot2 A = cosec² A Trigonometrical Ratios of Complementary Angles like: For an acute angle A, (a) sin (90° - A) = cos A (b) cos (90°- A) = sin A (c) tan (90°- A) = cot A (d) cot (90°- A) = tan A (e) sec (90°- A) = cosec A (f) cosec (90° - A) = sec A
21min
Heights & Distances Part 1 - Lecture 30
Heights & Distances : Here we will use Trigonometrical Ratios with the help of angle of elevation and angle of depression for find height, distance , speed etc. according to given conditions or as per requirement of problems.
37min
Heights & Distances Part 2 - Lecture 31
Heights & Distances : Here we will use Trigonometrical Ratios with the help of angle of elevation and angle of depression for find height, distance , speed etc. according to given conditions or as per requirement of problems.
28min
Heights & Distance Part 3 - Lecture 32
Heights & Distances : Here we will use Trigonometrical Ratios with the help of angle of elevation and angle of depression for find height, distance , speed etc. according to given conditions or as per requirement of problems.
35min
Graphical Representation - Lecture 33
Here in Graphical Representation The statistical data can be represented by diagram, chart, etc., so that the significance attached to these data may immediately be grasped. But the diagrams should be neatly and accurately drawn. Out of several types of diagrams, charts, etc., we shall be studying only the following three types of diagrams: 1. Histogram 2. Ogive (cumulative frequency curve) 3. Frequency polygon.
42min
Reflection Part 1 - Lecture 1
Here in this chapter we will learn how to do reflection of a point , more than two points, lines ,figures about co – ordinate axis , origin , invariant points with and without graph papers and finding their areas
19min
Measures of Central Tendency Part 1 - Lecture 34
The numerical expressions which represent the characteristics of a group are called Measures of Central Tendency (or, Averages). An average which is used to represent a whole series should neither have the lowest value nor the highest value in the group, but a value somewhere between two limits, possibly in the centre, where most of the items of the group cluster. There are many types of statistical averages, out of them the following averages will be studied in this chapter. 1. Arithmetic Average or Mean : The arithmetic mean of a set of numbers is obtained by dividing the sum of numbers of the set by the number of numbers. Arithmetic Mean of Tabulated Data : For a given discrete frequency distribution, the arithmetic mean can be using any one of the following three methods: 1. Direct method. 2. Short-cut method. 3. Step-deviation method. 2. Median: Median is the value of middle term of a set of variables the variables of the set are arranged in ascending or descending order. 1 Median for Raw Data 2 Median of Tabulated Data 3 Median for Grouped Data both Continuous and Discontinuous by using Ogive 4 Quartiles (Lower ,upper ,Inter) 3. Mode: Mode is the value which occurs most frequently in a set of observations. It is the point of maximum frequency. 1. Mode for raw data 2. Mode for tabulated data
28min
Reflection Part 2 - Lecture 2
Here in this chapter we will learn how to do reflection of a point , more than two points, lines ,figures about co – ordinate axis , origin , invariant points with and without graph papers and finding their areas
23min
Section & Mid-Point Formula Part 1 - Lecture 3
Here in this chapter we will discuss about Section Formula when on point will given in ratio then we can find the co – ordinates of other point And also we will derive midpoint formula and some special cases like in case of points of Trisection , Centriod of Triangle and finding co-ordinates of vertices and point of intersection of their diagonals by using their properties
19min
Section & Mid-Point Formula Part 2 - Lecture 4
Here in this chapter we will discuss about Section Formula when on point will given in ratio then we can find the co – ordinates of other point And also we will derive midpoint formula and some special cases like in case of points of Trisection , Centriod of Triangle and finding co-ordinates of vertices and point of intersection of their diagonals by using their properties
17min
Equation of a Line Part 1 - Lecture 5
Here in this chapter we will discuss about different concepts about equation of line like How we can check given point will lie on line or not How we can find inclination of line and finding slope when two lines are parallel, two lines are perpendicular, slope of a straight line passing through two given points etc. Finding Equation of Line under different conditions: - Slope intercept Form - Point Slope Form - Two point Form
16min
Equation of a Line Part 2 - Lecture 6
Here in this chapter we will discuss about different concepts about equation of line like How we can check given point will lie on line or not How we can find inclination of line and finding slope when two lines are parallel, two lines are perpendicular, slope of a straight line passing through two given points etc. Finding Equation of Line under different conditions: - Slope intercept Form - Point Slope Form - Two point Form
20min
Equation of a Line Part 3 - Lecture 7
Here in this chapter we will discuss about different concepts about equation of line like How we can check given point will lie on line or not How we can find inclination of line and finding slope when two lines are parallel, two lines are perpendicular, slope of a straight line passing through two given points etc. Finding Equation of Line under different conditions: - Slope intercept Form - Point Slope Form - Two point Form
14min
Equation of a Line Part 4 - Lecture 8
Here in this chapter we will discuss about different concepts about equation of line like How we can check given point will lie on line or not How we can find inclination of line and finding slope when two lines are parallel, two lines are perpendicular, slope of a straight line passing through two given points etc. Finding Equation of Line under different conditions: - Slope intercept Form - Point Slope Form - Two point Form
19min
Equation of a Line Part 5 - Lecture 9
Here in this chapter we will discuss about different concepts about equation of line like How we can check given point will lie on line or not How we can find inclination of line and finding slope when two lines are parallel, two lines are perpendicular, slope of a straight line passing through two given points etc. Finding Equation of Line under different conditions: - Slope intercept Form - Point Slope Form - Two point Form
17min
Equation of a Line Part 6 - Lecture 10
Here in this chapter we will discuss about different concepts about equation of line like How we can check given point will lie on line or not How we can find inclination of line and finding slope when two lines are parallel, two lines are perpendicular, slope of a straight line passing through two given points etc. Finding Equation of Line under different conditions: - Slope intercept Form - Point Slope Form - Two point Form
15min
Circles Part 1 - Lecture 11
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
13min
Circles Part 2 - Lecture 12
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
20min
Circles Part 3 - Lecture 13
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
22min
Circles Part 4 - Lecture 14
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
26min
Circles Part 5 - Lecture 15
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
27min
Circles Part 6 - Lecture 16
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
23min
Circles Part 7 - Lecture 17
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
21min
Circles Part 8 - Lecture 18
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
18min
Circles Part 9 - Lecture 19
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
14min
Circles Part 10 - Lecture 20
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
18min
Circles Part 11 - Lecture 21
Here in this chapter, we will discuss about different theorems and their applicability of Circles like: - Equal chords subtends equal angles at centre; - Chords of circle equidistant from centre are equal ; - The angle which an arc subtends at the centre is double that which it subtends at any point on the remaining part of the circumference; - Angle in same segment of a circle are equal etc.
18min
Tangent & Intersecting Chords Part 1 - Lecture 22
Tangent & Intersecting Chords : Here in this Chapter we will discuss about tangents and its different theorems like : - The tangent at any point of a circle and the radius through this point perpendicular to each other. - No tangent can be drawn to a circle through a point inside the circle. - One and only one tangent can be drawn through a point on the circumference of the circle. - Only two tangents can be drawn to a circle through a point outside the circle. - Corollary: If two tangents are drawn to a circle from an exterior point (the point which lies outside the circle) : (a) the tangents are equal in length (b) the tangents subtend equal angles at the centre of the circle and (c) the tangents are equally inclined to the line joining the point and the centre of the circle. - If two chords of a circle intersect internally or externally then the product of the lengths of their segments is equal etc. These types of theorem and their applicability to find unknown values will also be discussed.
16min
Tangent & Intersecting Chords Part 2 - Lecture 23
Tangent & Intersecting Chords : Here in this Chapter we will discuss about tangents and its different theorems like : - The tangent at any point of a circle and the radius through this point perpendicular to each other. - No tangent can be drawn to a circle through a point inside the circle. - One and only one tangent can be drawn through a point on the circumference of the circle. - Only two tangents can be drawn to a circle through a point outside the circle. - Corollary: If two tangents are drawn to a circle from an exterior point (the point which lies outside the circle) : (a) the tangents are equal in length (b) the tangents subtend equal angles at the centre of the circle and (c) the tangents are equally inclined to the line joining the point and the centre of the circle. - If two chords of a circle intersect internally or externally then the product of the lengths of their segments is equal etc. These types of theorem and their applicability to find unknown values will also be discussed.
25min
Tangent & Intersecting Chords Part 3 - Lecture 24
Tangent & Intersecting Chords : Here in this Chapter we will discuss about tangents and its different theorems like : - The tangent at any point of a circle and the radius through this point perpendicular to each other. - No tangent can be drawn to a circle through a point inside the circle. - One and only one tangent can be drawn through a point on the circumference of the circle. - Only two tangents can be drawn to a circle through a point outside the circle. - Corollary: If two tangents are drawn to a circle from an exterior point (the point which lies outside the circle) : (a) the tangents are equal in length (b) the tangents subtend equal angles at the centre of the circle and (c) the tangents are equally inclined to the line joining the point and the centre of the circle. - If two chords of a circle intersect internally or externally then the product of the lengths of their segments is equal etc. These types of theorem and their applicability to find unknown values will also be discussed.
24min
Measures of Central Tendency Part 2 - Lecture 35
The numerical expressions which represent the characteristics of a group are called Measures of Central Tendency (or, Averages). An average which is used to represent a whole series should neither have the lowest value nor the highest value in the group, but a value somewhere between two limits, possibly in the centre, where most of the items of the group cluster. There are many types of statistical averages, out of them the following averages will be studied in this chapter. 1. Arithmetic Average or Mean : The arithmetic mean of a set of numbers is obtained by dividing the sum of numbers of the set by the number of numbers. Arithmetic Mean of Tabulated Data : For a given discrete frequency distribution, the arithmetic mean can be using any one of the following three methods: 1. Direct method. 2. Short-cut method. 3. Step-deviation method. 2. Median: Median is the value of middle term of a set of variables the variables of the set are arranged in ascending or descending order. 1 Median for Raw Data 2 Median of Tabulated Data 3 Median for Grouped Data both Continuous and Discontinuous by using Ogive 4 Quartiles (Lower ,upper ,Inter) 3. Mode: Mode is the value which occurs most frequently in a set of observations. It is the point of maximum frequency. 1. Mode for raw data 2. Mode for tabulated data
30min
Measures of Central Tendency Part 3 - Lecture 36
The numerical expressions which represent the characteristics of a group are called Measures of Central Tendency (or, Averages). An average which is used to represent a whole series should neither have the lowest value nor the highest value in the group, but a value somewhere between two limits, possibly in the centre, where most of the items of the group cluster. There are many types of statistical averages, out of them the following averages will be studied in this chapter. 1. Arithmetic Average or Mean : The arithmetic mean of a set of numbers is obtained by dividing the sum of numbers of the set by the number of numbers. Arithmetic Mean of Tabulated Data : For a given discrete frequency distribution, the arithmetic mean can be using any one of the following three methods: 1. Direct method. 2. Short-cut method. 3. Step-deviation method. 2. Median: Median is the value of middle term of a set of variables the variables of the set are arranged in ascending or descending order. 1 Median for Raw Data 2 Median of Tabulated Data 3 Median for Grouped Data both Continuous and Discontinuous by using Ogive 4 Quartiles (Lower ,upper ,Inter) 3. Mode: Mode is the value which occurs most frequently in a set of observations. It is the point of maximum frequency. 1. Mode for raw data 2. Mode for tabulated data
34min
Measures of Central Tendency Part 4 - Lecture 37
The numerical expressions which represent the characteristics of a group are called Measures of Central Tendency (or, Averages). An average which is used to represent a whole series should neither have the lowest value nor the highest value in the group, but a value somewhere between two limits, possibly in the centre, where most of the items of the group cluster. There are many types of statistical averages, out of them the following averages will be studied in this chapter. 1. Arithmetic Average or Mean : The arithmetic mean of a set of numbers is obtained by dividing the sum of numbers of the set by the number of numbers. Arithmetic Mean of Tabulated Data : For a given discrete frequency distribution, the arithmetic mean can be using any one of the following three methods: 1. Direct method. 2. Short-cut method. 3. Step-deviation method. 2. Median: Median is the value of middle term of a set of variables the variables of the set are arranged in ascending or descending order. 1 Median for Raw Data 2 Median of Tabulated Data 3 Median for Grouped Data both Continuous and Discontinuous by using Ogive 4 Quartiles (Lower ,upper ,Inter) 3. Mode: Mode is the value which occurs most frequently in a set of observations. It is the point of maximum frequency. 1. Mode for raw data 2. Mode for tabulated data
13min
Probability Part 1 - Lecture 38
Probability is a measure of the likelihood of an event to occur. Many events cannot be predicted with total certainty. We can predict only the chance of an event to occur i.e., how likely they are going to happen, using it.
18min
Probability Part 2 - Lecture 39
Probability is a measure of the likelihood of an event to occur. Many events cannot be predicted with total certainty. We can predict only the chance of an event to occur i.e., how likely they are going to happen, using it.
19min
Cylinder, Cone & Sphere Part 1 - Lecture 40
Cylinder, Cone & Sphere - Here we will study about Cylinder: A solid which has uniform circular cross-section, is called a cylinder or a circular cylinder. Let r be the radius of circular cross-section and h the height of the cylinder (a) Area of cross-section = πr² (b) Perimeter of cross-section = 2πr (c ) Curved surface area = Perimeter of cross-section x height = 2πrh (d) Total surface area = Curved surface area + 2 (Area of cross-section) = 2πrh + 2 πr² (f) Volume = Area of cross-section x height = πr²h Hollow Cylinder : Let R be the external radius of a hollow cylinder, r its internal radius and h height (a) Thickness of its wall = R-r (b) Area of cross-section = π (R² - r ²) (c) External curved surface = 2πRh (d) Internal curved surface = 2πrh (e) Total surface area= External curved surface area + Internal curved surface area+ 2 (Area of cross-section) =2лRh + 2лrh + 2π(R²- r ²) (f) Volume of material= External volume - Internal volume =π (R² - r ²)h Cone: The solid obtained on revolving a right-angled triangle about one of its sides (other than hypotenuse) is called a cone or a right circular cone. Let the right-angled triangle ABC be revolved about its side AB to form a cone; then AB is the height (h) of the cone formed, BC is the radius (r) of its base and AC is its slant height (I). l² = h² + r ² [with help of Pythagoras Theorem] (a) Volume = πr²h/3 (b) Curved or lateral surface area = πrl (c) Total surface area = curved surface area + base area = π r (l + r) And there combination or melted from one form to another
51min
Cylinder, Cone & Sphere Part 2 - Lecture 41
Cylinder, Cone & Sphere - Here we will study about Cylinder: A solid which has uniform circular cross-section, is called a cylinder or a circular cylinder. Let r be the radius of circular cross-section and h the height of the cylinder (a) Area of cross-section = πr² (b) Perimeter of cross-section = 2πr (c ) Curved surface area = Perimeter of cross-section x height = 2πrh (d) Total surface area = Curved surface area + 2 (Area of cross-section) = 2πrh + 2 πr² (f) Volume = Area of cross-section x height = πr²h Hollow Cylinder : Let R be the external radius of a hollow cylinder, r its internal radius and h height (a) Thickness of its wall = R-r (b) Area of cross-section = π (R² - r ²) (c) External curved surface = 2πRh (d) Internal curved surface = 2πrh (e) Total surface area= External curved surface area + Internal curved surface area+ 2 (Area of cross-section) =2лRh + 2лrh + 2π(R²- r ²) (f) Volume of material= External volume - Internal volume =π (R² - r ²)h Cone: The solid obtained on revolving a right-angled triangle about one of its sides (other than hypotenuse) is called a cone or a right circular cone. Let the right-angled triangle ABC be revolved about its side AB to form a cone; then AB is the height (h) of the cone formed, BC is the radius (r) of its base and AC is its slant height (I). l² = h² + r ² [with help of Pythagoras Theorem] (a) Volume = πr²h/3 (b) Curved or lateral surface area = πrl (c) Total surface area = curved surface area + base area = π r (l + r) And there combination or melted from one form to another
28min
Cylinder, Cone & Sphere Part 3 - Lecture 42
Cylinder, Cone & Sphere - Here we will study about Cylinder: A solid which has uniform circular cross-section, is called a cylinder or a circular cylinder. Let r be the radius of circular cross-section and h the height of the cylinder (a) Area of cross-section = πr² (b) Perimeter of cross-section = 2πr (c ) Curved surface area = Perimeter of cross-section x height = 2πrh (d) Total surface area = Curved surface area + 2 (Area of cross-section) = 2πrh + 2 πr² (f) Volume = Area of cross-section x height = πr²h Hollow Cylinder : Let R be the external radius of a hollow cylinder, r its internal radius and h height (a) Thickness of its wall = R-r (b) Area of cross-section = π (R² - r ²) (c) External curved surface = 2πRh (d) Internal curved surface = 2πrh (e) Total surface area= External curved surface area + Internal curved surface area+ 2 (Area of cross-section) =2лRh + 2лrh + 2π(R²- r ²) (f) Volume of material= External volume - Internal volume =π (R² - r ²)h Cone: The solid obtained on revolving a right-angled triangle about one of its sides (other than hypotenuse) is called a cone or a right circular cone. Let the right-angled triangle ABC be revolved about its side AB to form a cone; then AB is the height (h) of the cone formed, BC is the radius (r) of its base and AC is its slant height (I). l² = h² + r ² [with help of Pythagoras Theorem] (a) Volume = πr²h/3 (b) Curved or lateral surface area = πrl (c) Total surface area = curved surface area + base area = π r (l + r) And there combination or melted from one form to another
20min
Cylinder, Cone & Sphere Part 4 - Lecture 43
Cylinder, Cone & Sphere - Here we will study about Cylinder: A solid which has uniform circular cross-section, is called a cylinder or a circular cylinder. Let r be the radius of circular cross-section and h the height of the cylinder (a) Area of cross-section = πr² (b) Perimeter of cross-section = 2πr (c ) Curved surface area = Perimeter of cross-section x height = 2πrh (d) Total surface area = Curved surface area + 2 (Area of cross-section) = 2πrh + 2 πr² (f) Volume = Area of cross-section x height = πr²h Hollow Cylinder : Let R be the external radius of a hollow cylinder, r its internal radius and h height (a) Thickness of its wall = R-r (b) Area of cross-section = π (R² - r ²) (c) External curved surface = 2πRh (d) Internal curved surface = 2πrh (e) Total surface area= External curved surface area + Internal curved surface area+ 2 (Area of cross-section) =2лRh + 2лrh + 2π(R²- r ²) (f) Volume of material= External volume - Internal volume =π (R² - r ²)h Cone: The solid obtained on revolving a right-angled triangle about one of its sides (other than hypotenuse) is called a cone or a right circular cone. Let the right-angled triangle ABC be revolved about its side AB to form a cone; then AB is the height (h) of the cone formed, BC is the radius (r) of its base and AC is its slant height (I). l² = h² + r ² [with help of Pythagoras Theorem] (a) Volume = πr²h/3 (b) Curved or lateral surface area = πrl (c) Total surface area = curved surface area + base area = π r (l + r) And there combination or melted from one form to another
18min
Cylinder, Cone & Sphere Part 5 - Lecture 44
Cylinder, Cone & Sphere - Here we will study about Cylinder: A solid which has uniform circular cross-section, is called a cylinder or a circular cylinder. Let r be the radius of circular cross-section and h the height of the cylinder (a) Area of cross-section = πr² (b) Perimeter of cross-section = 2πr (c ) Curved surface area = Perimeter of cross-section x height = 2πrh (d) Total surface area = Curved surface area + 2 (Area of cross-section) = 2πrh + 2 πr² (f) Volume = Area of cross-section x height = πr²h Hollow Cylinder : Let R be the external radius of a hollow cylinder, r its internal radius and h height (a) Thickness of its wall = R-r (b) Area of cross-section = π (R² - r ²) (c) External curved surface = 2πRh (d) Internal curved surface = 2πrh (e) Total surface area= External curved surface area + Internal curved surface area+ 2 (Area of cross-section) =2лRh + 2лrh + 2π(R²- r ²) (f) Volume of material= External volume - Internal volume =π (R² - r ²)h Cone: The solid obtained on revolving a right-angled triangle about one of its sides (other than hypotenuse) is called a cone or a right circular cone. Let the right-angled triangle ABC be revolved about its side AB to form a cone; then AB is the height (h) of the cone formed, BC is the radius (r) of its base and AC is its slant height (I). l² = h² + r ² [with help of Pythagoras Theorem] (a) Volume = πr²h/3 (b) Curved or lateral surface area = πrl (c) Total surface area = curved surface area + base area = π r (l + r) And there combination or melted from one form to another
26min
Cylinder, Cone & Sphere Part 6 - Lecture 45
Cylinder, Cone & Sphere - Here we will study about Cylinder: A solid which has uniform circular cross-section, is called a cylinder or a circular cylinder. Let r be the radius of circular cross-section and h the height of the cylinder (a) Area of cross-section = πr² (b) Perimeter of cross-section = 2πr (c ) Curved surface area = Perimeter of cross-section x height = 2πrh (d) Total surface area = Curved surface area + 2 (Area of cross-section) = 2πrh + 2 πr² (f) Volume = Area of cross-section x height = πr²h Hollow Cylinder : Let R be the external radius of a hollow cylinder, r its internal radius and h height (a) Thickness of its wall = R-r (b) Area of cross-section = π (R² - r ²) (c) External curved surface = 2πRh (d) Internal curved surface = 2πrh (e) Total surface area= External curved surface area + Internal curved surface area+ 2 (Area of cross-section) =2лRh + 2лrh + 2π(R²- r ²) (f) Volume of material= External volume - Internal volume =π (R² - r ²)h Cone: The solid obtained on revolving a right-angled triangle about one of its sides (other than hypotenuse) is called a cone or a right circular cone. Let the right-angled triangle ABC be revolved about its side AB to form a cone; then AB is the height (h) of the cone formed, BC is the radius (r) of its base and AC is its slant height (I). l² = h² + r ² [with help of Pythagoras Theorem] (a) Volume = πr²h/3 (b) Curved or lateral surface area = πrl (c) Total surface area = curved surface area + base area = π r (l + r) And there combination or melted from one form to another
32min
Cylinder, Cone & Sphere Part 7 - Lecture 46
Cylinder, Cone & Sphere - Here we will study about Cylinder: A solid which has uniform circular cross-section, is called a cylinder or a circular cylinder. Let r be the radius of circular cross-section and h the height of the cylinder (a) Area of cross-section = πr² (b) Perimeter of cross-section = 2πr (c ) Curved surface area = Perimeter of cross-section x height = 2πrh (d) Total surface area = Curved surface area + 2 (Area of cross-section) = 2πrh + 2 πr² (f) Volume = Area of cross-section x height = πr²h Hollow Cylinder : Let R be the external radius of a hollow cylinder, r its internal radius and h height (a) Thickness of its wall = R-r (b) Area of cross-section = π (R² - r ²) (c) External curved surface = 2πRh (d) Internal curved surface = 2πrh (e) Total surface area= External curved surface area + Internal curved surface area+ 2 (Area of cross-section) =2лRh + 2лrh + 2π(R²- r ²) (f) Volume of material= External volume - Internal volume =π (R² - r ²)h Cone: The solid obtained on revolving a right-angled triangle about one of its sides (other than hypotenuse) is called a cone or a right circular cone. Let the right-angled triangle ABC be revolved about its side AB to form a cone; then AB is the height (h) of the cone formed, BC is the radius (r) of its base and AC is its slant height (I). l² = h² + r ² [with help of Pythagoras Theorem] (a) Volume = πr²h/3 (b) Curved or lateral surface area = πrl (c) Total surface area = curved surface area + base area = π r (l + r) And there combination or melted from one form to another
25min
Sound Part 1 - Lecture 1
1. Sound : Sound is a form of energy which produces a sensation of hearing in our ears. 2. Source of sound and its propagation : A source of vibration motion of an object is normally a source of sound. 3. Characteristics of the medium required for the propagation of sound: (i) Medium must be elastic so that the medium particles have the tendency to return back to their original positions after the displacement. (ii) Medium must have the inertia so that its particles have the capacity to store the energy. The frictional resistance of the medium should be negligible to minimise the loss of energy in propagation. 4. Types of waves (i) Mechanical waves : A mechanical wave is a periodic disturbance which requires a material medium for its propagation. On the basis of motion of particles the mechanical waves are classified into two parts. (a) Transverse wave (b) Longitudinal wave (a) Transverse wave : When the particles of the medium vibrate in a direction perpendicular to the direction of propagation of the wave, the wave is known as the transverse wave. For example, waves produced in a stretched string. (b) Longitudinal wave : When the particles of the medium vibrate along the direction of propagation of the wave then the wave is known as the longitudinal wave. For example sound wave in air. (ii) Electromagnetic waves : The waves which do not require medium for propagation are called electromagnetic waves these waves can travel through vacuum also. For example, light waves, X-rays. 5. Characteristics of a sound wave Frequency : The number of vibrations per second is called frequency. The unit of frequency is hertz (ii) Amplitude: The maximum displacement of each particle from its mean position is called amplitude. The S.I. unit of amplitude is metre (m). (iii) Time period: The time taken to complete one vibration is called time period. Frequency= 1/(Time period) or v = 1/T (iv) Wavelength: The distance between two nearest (adjacent) crests or troughs of a wave is called its wavelength. (v) Velocity of wave: The distance travelled by a wave in one second is called velocity of the wave (or speed of the wave). The S.I. unit for the velocity of a wave is metres per second (m/s or ms-1). (vi) Pitch : Pitch is the sensation (brain interpretation) of the frequency of an emitted sound and is the characteristic which distinguishes a shrill (or sharp) sound from a grave (or flat) sound. (vii) Loudness : It is a measure of the sound energy reaching the ear per second. 6. Reflection of sound : When sound waves strike a surface, they return back into the same medium. This phenomenon is called reflection. 7. Laws of reflection : Angle of incidence is equal the angle of reflection. The incident wave, the reflected wave and the normal all lie in the same plane. 8. Echo : Phenomenon of hearing back our own sound is called an echo. It is due to successive reflection from the surfaces obstacles of large size. 9. Relation between speed of sound, time of hearing echo and distance of reflection body :If t is the time at which an echo is heard, d is the distance between the source of sound and the reflecting body and v is the speed of sound. The total distance travelled by the sound is 2d. speed of sound, v = 2d/t or d = vt/2 10. Conditions for the formation of Echoes (i) The minimum distance between the source of sound and the reflecting body should be 17.2 metres. (ii) The wavelength of sound should be less than the height of the reflecting body. (iii) The intensity of sound should be sufficient so that it can be heard after reflection. 11. Reverberation : Persistence of sound after its production is stopped, is called reverberation. A short reverberation is desirable in a concert hall (where music is being played) because it gives ‘life’ to sound. Too much reverberation confuses the programmers and must be reduced to reduce reverberation. 12. Range of Hearing : The audible range of sound for human beings extends from about 20 Hz to 20,000 Hz (one Hz = one cycle/s). Sounds of frequencies below 20 Hz are called infrasonic sound or infrasound. Frequencies higher than 20 kHz are called ultrasonic sound or ultra sound. Ultrasound is produced by dolphins. 13. Applications of ultrasound : The ultrasound is commonly used for medical diagnosis and therapy, and also as a surgical tool. It is also used in a wide variety of industrial applications and processes. Some creatures use ultrasound for information exchange and for the detection and location of objects. Also some bats and porpoises are found to use ultrasound for navi gation and to locate food in darkness or at a place where there is inadequate light for vision (method of search is called echolocation). 14. Sonar : SONAR means Sound Navigation Rang-ing. In this sound waves (ultrasonic) are used [microwaves are absorbed by water)]. Sound waves are emitted by a source. These waves travel in water with velocity v. The waves re-flected by targets (like submarine bottom sea) are detected. Uses (i) The SONAR system is used for detecting the presence of unseen underwater objects, such as a submerged submarine, a sunken ship, sea rock or a hidden iceberg, and locating them accurately. (ii) The principle of SONAR is also used in industry of detection of flaws in metal blocks or sheets without damaging them. 15. Human ear : It is a highly sensitive part of the human body which enables us to hear a sound. It converts the pressure variations in air with audiable frequencies into electric signals which travel to the brain via the auditory nerve. The human ear has three main parts. Their auditory functions are as follows: (i) Outer ear : The outer ear is called `pinna’. It collects the sound from the suri-ounding. The collected sound passes through the auditory canal. At the end of the auditory canal there is a thin membrane called the ear drum or tympanic membrane. When compression of the medium produced due to vibration of the object reaches the ear drum, the pressure on the outside of the membrane increases and forces the eardrum inward. Similarly, the eardrum moves outward when a rarefaction reaches. In this way the ear drum vibrates. (ii) Middle ear: The vibrations are amplified several times by three bones (the hammer, anvil and stirrup) in the middle ear which act as levers. The middle ear transmits the amplified pressure variations received from the sound wave to the inner ear. (iii) Inner ear: In the inner ear, the pressure variations are turned into electrical signals by the cochlea. These electrical signals are sent to the brain via the auditory nerve, and the brain interprets them as sound.
20min
Sound Part 2 - Lecture 2
1. Sound : Sound is a form of energy which produces a sensation of hearing in our ears. 2. Source of sound and its propagation : A source of vibration motion of an object is normally a source of sound. 3. Characteristics of the medium required for the propagation of sound: (i) Medium must be elastic so that the medium particles have the tendency to return back to their original positions after the displacement. (ii) Medium must have the inertia so that its particles have the capacity to store the energy. The frictional resistance of the medium should be negligible to minimise the loss of energy in propagation. 4. Types of waves (i) Mechanical waves : A mechanical wave is a periodic disturbance which requires a material medium for its propagation. On the basis of motion of particles the mechanical waves are classified into two parts. (a) Transverse wave (b) Longitudinal wave (a) Transverse wave : When the particles of the medium vibrate in a direction perpendicular to the direction of propagation of the wave, the wave is known as the transverse wave. For example, waves produced in a stretched string. (b) Longitudinal wave : When the particles of the medium vibrate along the direction of propagation of the wave then the wave is known as the longitudinal wave. For example sound wave in air. (ii) Electromagnetic waves : The waves which do not require medium for propagation are called electromagnetic waves these waves can travel through vacuum also. For example, light waves, X-rays. 5. Characteristics of a sound wave Frequency : The number of vibrations per second is called frequency. The unit of frequency is hertz (ii) Amplitude: The maximum displacement of each particle from its mean position is called amplitude. The S.I. unit of amplitude is metre (m). (iii) Time period: The time taken to complete one vibration is called time period. Frequency= 1/(Time period) or v = 1/T (iv) Wavelength: The distance between two nearest (adjacent) crests or troughs of a wave is called its wavelength. (v) Velocity of wave: The distance travelled by a wave in one second is called velocity of the wave (or speed of the wave). The S.I. unit for the velocity of a wave is metres per second (m/s or ms-1). (vi) Pitch : Pitch is the sensation (brain interpretation) of the frequency of an emitted sound and is the characteristic which distinguishes a shrill (or sharp) sound from a grave (or flat) sound. (vii) Loudness : It is a measure of the sound energy reaching the ear per second. 6. Reflection of sound : When sound waves strike a surface, they return back into the same medium. This phenomenon is called reflection. 7. Laws of reflection : Angle of incidence is equal the angle of reflection. The incident wave, the reflected wave and the normal all lie in the same plane. 8. Echo : Phenomenon of hearing back our own sound is called an echo. It is due to successive reflection from the surfaces obstacles of large size. 9. Relation between speed of sound, time of hearing echo and distance of reflection body :If t is the time at which an echo is heard, d is the distance between the source of sound and the reflecting body and v is the speed of sound. The total distance travelled by the sound is 2d. speed of sound, v = 2d/t or d = vt/2 10. Conditions for the formation of Echoes (i) The minimum distance between the source of sound and the reflecting body should be 17.2 metres. (ii) The wavelength of sound should be less than the height of the reflecting body. (iii) The intensity of sound should be sufficient so that it can be heard after reflection. 11. Reverberation : Persistence of sound after its production is stopped, is called reverberation. A short reverberation is desirable in a concert hall (where music is being played) because it gives ‘life’ to sound. Too much reverberation confuses the programmers and must be reduced to reduce reverberation. 12. Range of Hearing : The audible range of sound for human beings extends from about 20 Hz to 20,000 Hz (one Hz = one cycle/s). Sounds of frequencies below 20 Hz are called infrasonic sound or infrasound. Frequencies higher than 20 kHz are called ultrasonic sound or ultra sound. Ultrasound is produced by dolphins. 13. Applications of ultrasound : The ultrasound is commonly used for medical diagnosis and therapy, and also as a surgical tool. It is also used in a wide variety of industrial applications and processes. Some creatures use ultrasound for information exchange and for the detection and location of objects. Also some bats and porpoises are found to use ultrasound for navi gation and to locate food in darkness or at a place where there is inadequate light for vision (method of search is called echolocation). 14. Sonar : SONAR means Sound Navigation Rang-ing. In this sound waves (ultrasonic) are used [microwaves are absorbed by water)]. Sound waves are emitted by a source. These waves travel in water with velocity v. The waves re-flected by targets (like submarine bottom sea) are detected. Uses (i) The SONAR system is used for detecting the presence of unseen underwater objects, such as a submerged submarine, a sunken ship, sea rock or a hidden iceberg, and locating them accurately. (ii) The principle of SONAR is also used in industry of detection of flaws in metal blocks or sheets without damaging them. 15. Human ear : It is a highly sensitive part of the human body which enables us to hear a sound. It converts the pressure variations in air with audiable frequencies into electric signals which travel to the brain via the auditory nerve. The human ear has three main parts. Their auditory functions are as follows: (i) Outer ear : The outer ear is called `pinna’. It collects the sound from the suri-ounding. The collected sound passes through the auditory canal. At the end of the auditory canal there is a thin membrane called the ear drum or tympanic membrane. When compression of the medium produced due to vibration of the object reaches the ear drum, the pressure on the outside of the membrane increases and forces the eardrum inward. Similarly, the eardrum moves outward when a rarefaction reaches. In this way the ear drum vibrates. (ii) Middle ear: The vibrations are amplified several times by three bones (the hammer, anvil and stirrup) in the middle ear which act as levers. The middle ear transmits the amplified pressure variations received from the sound wave to the inner ear. (iii) Inner ear: In the inner ear, the pressure variations are turned into electrical signals by the cochlea. These electrical signals are sent to the brain via the auditory nerve, and the brain interprets them as sound.
22min
Sound Part 3 - Lecture 3
1. Sound : Sound is a form of energy which produces a sensation of hearing in our ears. 2. Source of sound and its propagation : A source of vibration motion of an object is normally a source of sound. 3. Characteristics of the medium required for the propagation of sound: (i) Medium must be elastic so that the medium particles have the tendency to return back to their original positions after the displacement. (ii) Medium must have the inertia so that its particles have the capacity to store the energy. The frictional resistance of the medium should be negligible to minimise the loss of energy in propagation. 4. Types of waves (i) Mechanical waves : A mechanical wave is a periodic disturbance which requires a material medium for its propagation. On the basis of motion of particles the mechanical waves are classified into two parts. (a) Transverse wave (b) Longitudinal wave (a) Transverse wave : When the particles of the medium vibrate in a direction perpendicular to the direction of propagation of the wave, the wave is known as the transverse wave. For example, waves produced in a stretched string. (b) Longitudinal wave : When the particles of the medium vibrate along the direction of propagation of the wave then the wave is known as the longitudinal wave. For example sound wave in air. (ii) Electromagnetic waves : The waves which do not require medium for propagation are called electromagnetic waves these waves can travel through vacuum also. For example, light waves, X-rays. 5. Characteristics of a sound wave Frequency : The number of vibrations per second is called frequency. The unit of frequency is hertz (ii) Amplitude: The maximum displacement of each particle from its mean position is called amplitude. The S.I. unit of amplitude is metre (m). (iii) Time period: The time taken to complete one vibration is called time period. Frequency= 1/(Time period) or v = 1/T (iv) Wavelength: The distance between two nearest (adjacent) crests or troughs of a wave is called its wavelength. (v) Velocity of wave: The distance travelled by a wave in one second is called velocity of the wave (or speed of the wave). The S.I. unit for the velocity of a wave is metres per second (m/s or ms-1). (vi) Pitch : Pitch is the sensation (brain interpretation) of the frequency of an emitted sound and is the characteristic which distinguishes a shrill (or sharp) sound from a grave (or flat) sound. (vii) Loudness : It is a measure of the sound energy reaching the ear per second. 6. Reflection of sound : When sound waves strike a surface, they return back into the same medium. This phenomenon is called reflection. 7. Laws of reflection : Angle of incidence is equal the angle of reflection. The incident wave, the reflected wave and the normal all lie in the same plane. 8. Echo : Phenomenon of hearing back our own sound is called an echo. It is due to successive reflection from the surfaces obstacles of large size. 9. Relation between speed of sound, time of hearing echo and distance of reflection body :If t is the time at which an echo is heard, d is the distance between the source of sound and the reflecting body and v is the speed of sound. The total distance travelled by the sound is 2d. speed of sound, v = 2d/t or d = vt/2 10. Conditions for the formation of Echoes (i) The minimum distance between the source of sound and the reflecting body should be 17.2 metres. (ii) The wavelength of sound should be less than the height of the reflecting body. (iii) The intensity of sound should be sufficient so that it can be heard after reflection. 11. Reverberation : Persistence of sound after its production is stopped, is called reverberation. A short reverberation is desirable in a concert hall (where music is being played) because it gives ‘life’ to sound. Too much reverberation confuses the programmers and must be reduced to reduce reverberation. 12. Range of Hearing : The audible range of sound for human beings extends from about 20 Hz to 20,000 Hz (one Hz = one cycle/s). Sounds of frequencies below 20 Hz are called infrasonic sound or infrasound. Frequencies higher than 20 kHz are called ultrasonic sound or ultra sound. Ultrasound is produced by dolphins. 13. Applications of ultrasound : The ultrasound is commonly used for medical diagnosis and therapy, and also as a surgical tool. It is also used in a wide variety of industrial applications and processes. Some creatures use ultrasound for information exchange and for the detection and location of objects. Also some bats and porpoises are found to use ultrasound for navi gation and to locate food in darkness or at a place where there is inadequate light for vision (method of search is called echolocation). 14. Sonar : SONAR means Sound Navigation Rang-ing. In this sound waves (ultrasonic) are used [microwaves are absorbed by water)]. Sound waves are emitted by a source. These waves travel in water with velocity v. The waves re-flected by targets (like submarine bottom sea) are detected. Uses (i) The SONAR system is used for detecting the presence of unseen underwater objects, such as a submerged submarine, a sunken ship, sea rock or a hidden iceberg, and locating them accurately. (ii) The principle of SONAR is also used in industry of detection of flaws in metal blocks or sheets without damaging them. 15. Human ear : It is a highly sensitive part of the human body which enables us to hear a sound. It converts the pressure variations in air with audiable frequencies into electric signals which travel to the brain via the auditory nerve. The human ear has three main parts. Their auditory functions are as follows: (i) Outer ear : The outer ear is called `pinna’. It collects the sound from the suri-ounding. The collected sound passes through the auditory canal. At the end of the auditory canal there is a thin membrane called the ear drum or tympanic membrane. When compression of the medium produced due to vibration of the object reaches the ear drum, the pressure on the outside of the membrane increases and forces the eardrum inward. Similarly, the eardrum moves outward when a rarefaction reaches. In this way the ear drum vibrates. (ii) Middle ear: The vibrations are amplified several times by three bones (the hammer, anvil and stirrup) in the middle ear which act as levers. The middle ear transmits the amplified pressure variations received from the sound wave to the inner ear. (iii) Inner ear: In the inner ear, the pressure variations are turned into electrical signals by the cochlea. These electrical signals are sent to the brain via the auditory nerve, and the brain interprets them as sound.
11min
Electric Current Part 1 - Lecture 4
Electric current : An electric current is defined as the amount of charge flowing through any cross-section of a conductor per unit time, I = . Electric current is a scalar quantity.  Electric current in terms of number of electrons (n) in a conductor, I = , e = charge on an electron = –1.6 × 10–19 C.  In a metallic wire or conductor, the flow of electric current is due to the flow of electrons from one end to the other end of the wire.  Charge carrier in a metallic wire are conduction elements.  6.25 × 1018 electrons make one coulomb of charge.  S.I. unit of electric current is ampere (A).  Ampere (A) : Electric current through a conductor is said to be 1 ampere if one coulomb charge flows through any cross-section of the conductor in one second.  Ammeter is used to measure electric current.  Ammeter is always connected in series in an electric circuit.  Electric potential is defined as work done per unit charge. V =  Electric potential is a scalar quantity.  Electric potential difference is defined as the work done in moving a unit positive charge from one point to another point. dV =  SI unit of electric potential is volt (V).  Voltmeter is used to measure the potential difference between two points in an electric circuit.  Voltmeter is always connected in parallel in an electric circuit.  Ohm's Law : This law states that, "the electric current flowing in a conductor is directly proportional to the potential difference across the ends of the conductor, provided the temperature and other physical conditions of the conductor remain the same".  Resistance (R) : Resistance of a conductor is the ability of the conductor to oppose the flow of charge through it.  Unit of resistance is ohm.  1 Ohm : Resistance of a conductor is said to be 1 ohm if a potential difference of 1 volt across the ends of the conductor produces a current of 1 ampere through it. Resistor is a component (say a metallic wire) in an electric circuit which offers resistance to the flow of electrons constituting the electric current in the electric circuit.  Law of Resistance : (i) Resistance of a conductor depends upon the nature of the material of the conductor. (ii) Resistance of a conductor is directly proportional to the length of the conductor. (iii) Resistance of a conductor is inversely proportional to the each of cross-section of the conductor. (iv) Resistance of metallic conductor increases with the increase of temperature and decreases with the decrease of the temperature.  R =  Resistivity or Specific Resistance () : Resistivity is defined as the resistance of the conductor of unit length and unit area of cross-section.  Unit of Resistivity : In CGS system, unit if resistivity is ohm-cm. In SI system, unit of resistivity is ohm-metre.  Two or more resistors are said to be connected in series if same amount of current flows through these resistors.  The effective resistance of series combination of resistors is the algebraic sum of the individual resistances of the resistors in the combination.  An electric bulb or a heater or a metallic wire acts as a resistor.  If one of the electric bulbs connected in a series is fused, then no electric bulb will glow inspite of the fact that the combination is connected with a source of electric current.  Two or more resistors are said to be connected in parallel if the potential difference across each resistor is equal to the applied potential difference across the combination of the resistors.  The effective resistance of the resistors connected in parallel is less than the minimum resistance of a resistor in the combination.  Resistors are connected in series if the resistance of the electric circuit is to be increased.  Resistors are connected in parallel if the resistance of the electric circuit is to be decreased.  Joule's Law of Heating : The amount of heat produced in a conductor is (i) Directly proportional to the square of the electric current flowing through it. (ii) Directly proportional to the resistance of the conductor. (iii) Directly proportional to the time for which the electric current flows through the conductor. H = I2Rt (joule)  Electric fuse is a safety device used to save the electric appliances from burning.  Electric fuse is a wire made of a material having low melting point.  Electric fuse wire is made of copper or tin-lead alloy.  Electric energy : The work done by a source of electricity to maintain a current in an electric circuit is known as electric energy. E = VIt  Electric power : Electric power is defined as the amount of electric work done in one second. P = VI = I2R = V2 / R  SI unit of power is watt.  Practical unit of power is horse power (h.p.) 1 h.p. = 746 W  Electric energy = Electric power × time  Commercial unit of Energy : kilowatt-hour (kWh)  1 kWh = 3.6 × 106 J
29min
Electric Current Part 2 - Lecture 5
Electric current : An electric current is defined as the amount of charge flowing through any cross-section of a conductor per unit time, I = . Electric current is a scalar quantity.  Electric current in terms of number of electrons (n) in a conductor, I = , e = charge on an electron = –1.6 × 10–19 C.  In a metallic wire or conductor, the flow of electric current is due to the flow of electrons from one end to the other end of the wire.  Charge carrier in a metallic wire are conduction elements.  6.25 × 1018 electrons make one coulomb of charge.  S.I. unit of electric current is ampere (A).  Ampere (A) : Electric current through a conductor is said to be 1 ampere if one coulomb charge flows through any cross-section of the conductor in one second.  Ammeter is used to measure electric current.  Ammeter is always connected in series in an electric circuit.  Electric potential is defined as work done per unit charge. V =  Electric potential is a scalar quantity.  Electric potential difference is defined as the work done in moving a unit positive charge from one point to another point. dV =  SI unit of electric potential is volt (V).  Voltmeter is used to measure the potential difference between two points in an electric circuit.  Voltmeter is always connected in parallel in an electric circuit.  Ohm's Law : This law states that, "the electric current flowing in a conductor is directly proportional to the potential difference across the ends of the conductor, provided the temperature and other physical conditions of the conductor remain the same".  Resistance (R) : Resistance of a conductor is the ability of the conductor to oppose the flow of charge through it.  Unit of resistance is ohm.  1 Ohm : Resistance of a conductor is said to be 1 ohm if a potential difference of 1 volt across the ends of the conductor produces a current of 1 ampere through it. Resistor is a component (say a metallic wire) in an electric circuit which offers resistance to the flow of electrons constituting the electric current in the electric circuit.  Law of Resistance : (i) Resistance of a conductor depends upon the nature of the material of the conductor. (ii) Resistance of a conductor is directly proportional to the length of the conductor. (iii) Resistance of a conductor is inversely proportional to the each of cross-section of the conductor. (iv) Resistance of metallic conductor increases with the increase of temperature and decreases with the decrease of the temperature.  R =  Resistivity or Specific Resistance () : Resistivity is defined as the resistance of the conductor of unit length and unit area of cross-section.  Unit of Resistivity : In CGS system, unit if resistivity is ohm-cm. In SI system, unit of resistivity is ohm-metre.  Two or more resistors are said to be connected in series if same amount of current flows through these resistors.  The effective resistance of series combination of resistors is the algebraic sum of the individual resistances of the resistors in the combination.  An electric bulb or a heater or a metallic wire acts as a resistor.  If one of the electric bulbs connected in a series is fused, then no electric bulb will glow inspite of the fact that the combination is connected with a source of electric current.  Two or more resistors are said to be connected in parallel if the potential difference across each resistor is equal to the applied potential difference across the combination of the resistors.  The effective resistance of the resistors connected in parallel is less than the minimum resistance of a resistor in the combination.  Resistors are connected in series if the resistance of the electric circuit is to be increased.  Resistors are connected in parallel if the resistance of the electric circuit is to be decreased.  Joule's Law of Heating : The amount of heat produced in a conductor is (i) Directly proportional to the square of the electric current flowing through it. (ii) Directly proportional to the resistance of the conductor. (iii) Directly proportional to the time for which the electric current flows through the conductor. H = I2Rt (joule)  Electric fuse is a safety device used to save the electric appliances from burning.  Electric fuse is a wire made of a material having low melting point.  Electric fuse wire is made of copper or tin-lead alloy.  Electric energy : The work done by a source of electricity to maintain a current in an electric circuit is known as electric energy. E = VIt  Electric power : Electric power is defined as the amount of electric work done in one second. P = VI = I2R = V2 / R  SI unit of power is watt.  Practical unit of power is horse power (h.p.) 1 h.p. = 746 W  Electric energy = Electric power × time  Commercial unit of Energy : kilowatt-hour (kWh)  1 kWh = 3.6 × 106 J
17min
Electric Current Part 3 - Lecture 6
Electric current : An electric current is defined as the amount of charge flowing through any cross-section of a conductor per unit time, I = . Electric current is a scalar quantity.  Electric current in terms of number of electrons (n) in a conductor, I = , e = charge on an electron = –1.6 × 10–19 C.  In a metallic wire or conductor, the flow of electric current is due to the flow of electrons from one end to the other end of the wire.  Charge carrier in a metallic wire are conduction elements.  6.25 × 1018 electrons make one coulomb of charge.  S.I. unit of electric current is ampere (A).  Ampere (A) : Electric current through a conductor is said to be 1 ampere if one coulomb charge flows through any cross-section of the conductor in one second.  Ammeter is used to measure electric current.  Ammeter is always connected in series in an electric circuit.  Electric potential is defined as work done per unit charge. V =  Electric potential is a scalar quantity.  Electric potential difference is defined as the work done in moving a unit positive charge from one point to another point. dV =  SI unit of electric potential is volt (V).  Voltmeter is used to measure the potential difference between two points in an electric circuit.  Voltmeter is always connected in parallel in an electric circuit.  Ohm's Law : This law states that, "the electric current flowing in a conductor is directly proportional to the potential difference across the ends of the conductor, provided the temperature and other physical conditions of the conductor remain the same".  Resistance (R) : Resistance of a conductor is the ability of the conductor to oppose the flow of charge through it.  Unit of resistance is ohm.  1 Ohm : Resistance of a conductor is said to be 1 ohm if a potential difference of 1 volt across the ends of the conductor produces a current of 1 ampere through it. Resistor is a component (say a metallic wire) in an electric circuit which offers resistance to the flow of electrons constituting the electric current in the electric circuit.  Law of Resistance : (i) Resistance of a conductor depends upon the nature of the material of the conductor. (ii) Resistance of a conductor is directly proportional to the length of the conductor. (iii) Resistance of a conductor is inversely proportional to the each of cross-section of the conductor. (iv) Resistance of metallic conductor increases with the increase of temperature and decreases with the decrease of the temperature.  R =  Resistivity or Specific Resistance () : Resistivity is defined as the resistance of the conductor of unit length and unit area of cross-section.  Unit of Resistivity : In CGS system, unit if resistivity is ohm-cm. In SI system, unit of resistivity is ohm-metre.  Two or more resistors are said to be connected in series if same amount of current flows through these resistors.  The effective resistance of series combination of resistors is the algebraic sum of the individual resistances of the resistors in the combination.  An electric bulb or a heater or a metallic wire acts as a resistor.  If one of the electric bulbs connected in a series is fused, then no electric bulb will glow inspite of the fact that the combination is connected with a source of electric current.  Two or more resistors are said to be connected in parallel if the potential difference across each resistor is equal to the applied potential difference across the combination of the resistors.  The effective resistance of the resistors connected in parallel is less than the minimum resistance of a resistor in the combination.  Resistors are connected in series if the resistance of the electric circuit is to be increased.  Resistors are connected in parallel if the resistance of the electric circuit is to be decreased.  Joule's Law of Heating : The amount of heat produced in a conductor is (i) Directly proportional to the square of the electric current flowing through it. (ii) Directly proportional to the resistance of the conductor. (iii) Directly proportional to the time for which the electric current flows through the conductor. H = I2Rt (joule)  Electric fuse is a safety device used to save the electric appliances from burning.  Electric fuse is a wire made of a material having low melting point.  Electric fuse wire is made of copper or tin-lead alloy.  Electric energy : The work done by a source of electricity to maintain a current in an electric circuit is known as electric energy. E = VIt  Electric power : Electric power is defined as the amount of electric work done in one second. P = VI = I2R = V2 / R  SI unit of power is watt.  Practical unit of power is horse power (h.p.) 1 h.p. = 746 W  Electric energy = Electric power × time  Commercial unit of Energy : kilowatt-hour (kWh)  1 kWh = 3.6 × 106 J
11min
Magnetic Effect of Electric Current Part 1 - Lecture 7
 Hans Christian oersted discovered a relationship between electricity and magnetism.  A current carrying wire behaves as a magnet.  When a current passes through a wire, a magnetic field is set up around the wire. This effect of current is called magnetic effect of current.  Like magnetic poles repel each other and unlike magnetic poles attract each other.  Magnetic field is space or region around a current carrying wire or a magnet within which its influence is felt by another magnet.  Magnetic field line : The path along which a free unit north pole moves in a magnetic field is called magnetic field line. The tangent at any point on a magnetic field line gives the direction of the magnetic field at that point.  Two magnetic field lines can't intersect or cross each other.  Magnetic field lines are crowded in a region of strong magnetic field.  Magnetic field lines are far apart in a region of weak magnetic field.  When current passes through a straight wire or conductor, a magnetic field is set up around the wire or conductor.  Magnetic field around a current carrying wire or conductor is represented by concentric circles centred at the wire or the conductor.  The direction of magnetic field around the current carrying conductor is determined by Right Hand Thumb Rule.  Magnetic field around a current carrying wire increases with the increase in the current passing through the wire.  Magnetic field around a current carrying wire or conductor is represented by concentric circles centred at the wire or the conductor.  The direction of magnetic field around the current carrying conductor is determined by Right Hand Thumb Rule.  Magnetic field around a current carrying wire increases with the increase in the current passing through the wire.  Magnetic field around a current carrying wire decreases as we go away from the wire.  Magnetic field due to a very long wire like a power transmission line carrying current I and at a distance r from the wire is given by B = ; where, µ0 = 4 × 10–7 TmA–1  Two parallel wires or conductors carrying current in the same directs attract each other.  Two parallel wires or conductors carrying current in the opposite directions repel each other.  The magnetic field around a straight current carrying conductor or wire can be increased by bending it into a circular loop.  The strength of magnetic field produced at the centre of a circular loop of a wire is (i) directly proportional to the amount of current passing through the loop of the wire. (ii) directly proportional to the number of turns of the circular loop of the wire. (iii) inversely proportional to the radius of the circular loop of the wire.  Magnetic field produced by a current carrying circular wire or loop decreases on both sides along the axis of the circular wire.  A solenoid is a coil of many turns of an insulated copper wire closely wound in the shape of a tight spring.  Magnetic field inside a current carrying solenoid is uniform magnetic field.  A solenoid carrying current behaves like a bar magnet.  A soft iron rod placed in a current carrying solenoid is known as electromagnet.  A current carrying conductor placed perpendicular to the magnetic field experience a force.  The force acting on a current carrying conductor placed perpendicular to the magnetic field B is given by F = BIl  Direction of force experienced by a current carrying conductor placed in a magnetic field is determined by Fleming’s Left Hand Rule.  No Force acts on a current carrying conductor when placed parallel to the magnetic field.  SI unit of magnetic field is tesla (T).  Force acts on a charge moving perpendicular to the magnetic field. This force is called Lorentz force.  Force acting on a charge Q moving with velocity v perpendicular to the magnetic field B is given by F = BQV  No force acts on a charge moving parallel to the magnetic field B.  Direction of force experienced by a moving charge in a magnetic field is determined by Right Hand Rule.  Electric motor is a device which converts electrical energy into mechanical energy.  Principle of electric motor : Electric motor works on the principle that a current carrying conductor placed perpendicular to a magnetic field experiences a force.  The phenomenon of producing induced current in a closed circuit due to the change in magnetic field in the circuit is known as electromagnetic induction.  More induced current flows through a closed coil if a bar magnet is brought towards or away from the coil with large speed.  No induced current flows through a closed coil if magnetic field linked with it does not change.  Direction of induced current in a conductor is determined by Fleming’s Right hand rule.  Direct current is an electric current whose magnitude is either constant or variable but the direction of flow in a conductor remains the same.  Frequency of direct current is zero.  Alternating current is an electric current whose magnitude changes with time and direction reverse periodically.  In India, frequency of A.C. is 50 Hz.  A.C. is more dangerous than D.C.  Electric generator is a device used to convert mechanical energy into electrical energy.  Electric generator works on the principle of electromagnetic induction.  To supply electric power from one place to another place, three wires known as phase wire (or live wire), neutral wire and earth wire are used.  The potential difference between the live wire and neutral wire in a household supply of electric power is 220 V.  Current rating of a fuse is the maximum amount of electric current that can be passed through the fuse wire without melting it.  Current rating of a fuse wire in a circuit having bulbs and tubes is 5A.  Current rating of a fuse wire in a circuit having heating appliances is 15A.  Electric fuse is a safety device used to save the electrical appliances from burning when large current flows in the circuit.  Electric fuse is made of a material of low melting point.  Material used for making a fuse wire is made of copper / aluminium / tin-lead alloy.  Short Circuiting : When live wire and neutral wire come in direct contact, the resistance of the circuit becomes very small. Hence huge current flows through the circuit. This huge current produces large amount of heat in the circuit and the circuit catches fire. This is known as short circuiting.
21min
Magnetic Effect of Electric Current Part 2 - Lecture 8
 Hans Christian oersted discovered a relationship between electricity and magnetism.  A current carrying wire behaves as a magnet.  When a current passes through a wire, a magnetic field is set up around the wire. This effect of current is called magnetic effect of current.  Like magnetic poles repel each other and unlike magnetic poles attract each other.  Magnetic field is space or region around a current carrying wire or a magnet within which its influence is felt by another magnet.  Magnetic field line : The path along which a free unit north pole moves in a magnetic field is called magnetic field line. The tangent at any point on a magnetic field line gives the direction of the magnetic field at that point.  Two magnetic field lines can't intersect or cross each other.  Magnetic field lines are crowded in a region of strong magnetic field.  Magnetic field lines are far apart in a region of weak magnetic field.  When current passes through a straight wire or conductor, a magnetic field is set up around the wire or conductor.  Magnetic field around a current carrying wire or conductor is represented by concentric circles centred at the wire or the conductor.  The direction of magnetic field around the current carrying conductor is determined by Right Hand Thumb Rule.  Magnetic field around a current carrying wire increases with the increase in the current passing through the wire.  Magnetic field around a current carrying wire or conductor is represented by concentric circles centred at the wire or the conductor.  The direction of magnetic field around the current carrying conductor is determined by Right Hand Thumb Rule.  Magnetic field around a current carrying wire increases with the increase in the current passing through the wire.  Magnetic field around a current carrying wire decreases as we go away from the wire.  Magnetic field due to a very long wire like a power transmission line carrying current I and at a distance r from the wire is given by B = ; where, µ0 = 4 × 10–7 TmA–1  Two parallel wires or conductors carrying current in the same directs attract each other.  Two parallel wires or conductors carrying current in the opposite directions repel each other.  The magnetic field around a straight current carrying conductor or wire can be increased by bending it into a circular loop.  The strength of magnetic field produced at the centre of a circular loop of a wire is (i) directly proportional to the amount of current passing through the loop of the wire. (ii) directly proportional to the number of turns of the circular loop of the wire. (iii) inversely proportional to the radius of the circular loop of the wire.  Magnetic field produced by a current carrying circular wire or loop decreases on both sides along the axis of the circular wire.  A solenoid is a coil of many turns of an insulated copper wire closely wound in the shape of a tight spring.  Magnetic field inside a current carrying solenoid is uniform magnetic field.  A solenoid carrying current behaves like a bar magnet.  A soft iron rod placed in a current carrying solenoid is known as electromagnet.  A current carrying conductor placed perpendicular to the magnetic field experience a force.  The force acting on a current carrying conductor placed perpendicular to the magnetic field B is given by F = BIl  Direction of force experienced by a current carrying conductor placed in a magnetic field is determined by Fleming’s Left Hand Rule.  No Force acts on a current carrying conductor when placed parallel to the magnetic field.  SI unit of magnetic field is tesla (T).  Force acts on a charge moving perpendicular to the magnetic field. This force is called Lorentz force.  Force acting on a charge Q moving with velocity v perpendicular to the magnetic field B is given by F = BQV  No force acts on a charge moving parallel to the magnetic field B.  Direction of force experienced by a moving charge in a magnetic field is determined by Right Hand Rule.  Electric motor is a device which converts electrical energy into mechanical energy.  Principle of electric motor : Electric motor works on the principle that a current carrying conductor placed perpendicular to a magnetic field experiences a force.  The phenomenon of producing induced current in a closed circuit due to the change in magnetic field in the circuit is known as electromagnetic induction.  More induced current flows through a closed coil if a bar magnet is brought towards or away from the coil with large speed.  No induced current flows through a closed coil if magnetic field linked with it does not change.  Direction of induced current in a conductor is determined by Fleming’s Right hand rule.  Direct current is an electric current whose magnitude is either constant or variable but the direction of flow in a conductor remains the same.  Frequency of direct current is zero.  Alternating current is an electric current whose magnitude changes with time and direction reverse periodically.  In India, frequency of A.C. is 50 Hz.  A.C. is more dangerous than D.C.  Electric generator is a device used to convert mechanical energy into electrical energy.  Electric generator works on the principle of electromagnetic induction.  To supply electric power from one place to another place, three wires known as phase wire (or live wire), neutral wire and earth wire are used.  The potential difference between the live wire and neutral wire in a household supply of electric power is 220 V.  Current rating of a fuse is the maximum amount of electric current that can be passed through the fuse wire without melting it.  Current rating of a fuse wire in a circuit having bulbs and tubes is 5A.  Current rating of a fuse wire in a circuit having heating appliances is 15A.  Electric fuse is a safety device used to save the electrical appliances from burning when large current flows in the circuit.  Electric fuse is made of a material of low melting point.  Material used for making a fuse wire is made of copper / aluminium / tin-lead alloy.  Short Circuiting : When live wire and neutral wire come in direct contact, the resistance of the circuit becomes very small. Hence huge current flows through the circuit. This huge current produces large amount of heat in the circuit and the circuit catches fire. This is known as short circuiting.
7min
Heat - Lecture 9
SUMMARY 1. Heat is a form of energy that flows between a body and its surrounding medium by virtue of temperature difference between them. The degree of hotness of the body is quantitatively represented by temperature. 2. A temperature-measuring device (thermometer) makes use of some measurable property (called thermometric property) that changes with temperature. Different thermometers lead to different temperature scales. To construct a temperature scale, two fixed points are chosen and assigned some arbitrary values of temperature. The two numbers fix the origin of the scale and the size of its unit. 3. The Celsius temperature (tC ) and the Fahrenheit temper are (tF )are related by tF = (9/5) tC + 32 4. The ideal gas equation connecting pressure (P), volume (V) and absolute temperature (T) is : PV = µRT where µ is the number of moles and R is the universal gas constant. 5. In the absolute temperature scale, the zero of the scale corresponds to the temperature where every substance in nature has the least possible molecular activity. The Kelvin absolute temperature scale (T ) has the same unit size as the Celsius scale (T2 ), but differs in the origin : TC = T – 273.15 6. The coefficient of linear expansion (αl ) and volume expansion (αv) are defined by the relations : ∆l/l = αl ∆T ∆V/V = αv ∆T where ∆l and ∆V denote the change in length l and volume V for a change of temperature ∆T. The relation between them is : αv = 3 αl 7. The specific heat capacity of a substance is defined by S = 1/m ∆Q/∆T where m is the mass of the substance and ∆Q is the heat required to change its temperature by ∆T. The molar specific heat capacity of a substance is defined by S = 1/(µ ) ∆Q/∆T where µ is the number of moles of the substance. 8. The latent heat of fusion (Lf ) is the heat per unit mass required to change a substance from solid into liquid at the same temperature and pressure. The latent heat of vaporisation (Lv) is the heat per unit mass required to change a substance from liquid to the vapour state without change in the temperature and pressure. 9. The three modes of heat transfer are conduction, convection and radiation. 10. In conduction, heat is transferred between neighbouring parts of a body through molecular collisions, without any flow of matter. For a bar of length L and uniform cross section A with its ends maintained at temperatures T_C and T_Dthe rate of flow of heat H is : H = K A (T_C- T_D)/L where K is the thermal conductivity of the material of the bar. 11. Newton’s Law of Cooling says that the rate of cooling of a body is proportional to the excess temperature of the body over the surroundings : dQ/dt= -k (T_1- T_2) Where T_1 is the temperature of the surrounding medium and T_2 is the temperature of the body.
17min
Metallurgy Part 1 - Lecture 1
Metallurgy-1 This lecture is aimed to have fundamental knowledge of the metallurgical processes and terms related to it. Metallurgy is the science of extraction of metals from its ore. Metallurgy of iron Iron occurs in the form of many ores such as Haemetite, Siderlite and iron sulphide etc. The present lecture reflects its extraction methodology.
25min
Metallurgy Part 2 - Lecture 2
Metallurgy-1 This lecture is aimed to have fundamental knowledge of the metallurgical processes and terms related to it. Metallurgy is the science of extraction of metals from its ore. Metallurgy of iron Iron occurs in the form of many ores such as Haemetite, Siderlite and iron sulphide etc. The present lecture reflects its extraction methodology.
16min
Study of Compounds Part 1 Lecture - 3
Study of Compounds Part 1 Lecture - 3
32min
Study of Compounds Part 2 Lecture - 4
Study of Compounds Part 2 Lecture - 4
43min
Study of Compounds Part 3 Lecture - 5
Study of Compounds Part 3 Lecture - 5
48min
Study of Compounds Part 4 - Lecture 6
Study of Compounds Part 4 - Lecture 6
37min
Organic Chemistry Part 1 - Lecture 7
Organic Chemistry (i) Introduction to Organic compounds. Unique nature of Carbon atom – tetra valency, catenation. Formation of single, double and triple bonds, straight chain, branched chain, cyclic compounds (only benzene). (ii) Structure and Isomerism. Structure of compounds with single, double and triple bonds. Structural formulae of hydrocarbons. Structural formula must be given for: alkanes, alkenes, alkynes up to 5 carbon atoms. Isomerism – structural (chain, position) (iii) Homologous series – characteristics with examples. Alkane, alkene, alkyne series and their gradation in properties and the relationship with the molecular mass or molecular formula. (iv) Simple nomenclature. Simple nomenclature – of the hydrocarbons with simple functional groups – (double bond, triple bond, alcoholic, aldehydic, carboxylic group) longest chain rule and smallest number for functional groups rule – trivial and IUPAC names (compounds with only one functional group) (v) Hydrocarbons: alkanes, alkenes, alkynes. Alkanes – general formula; methane (greenhouse gas) and ethane – methods of preparation from sodium ethanoate (sodium acetate), sodium propanoate (sodium propionate), from iodomethane (methyl iodide) and bromoethane (ethyl bromide). Complete combustion of methane and ethane, reaction of methane and ethane with chlorine through substitution. Alkenes – (unsaturated hydrocarbons with a double bond); ethene as an example. Methods of preparation of ethene by dehydro halogenation reaction and dehydration reactions. Alkynes -(unsaturated hydrocarbons with a triple bond); ethyne as an example of alkyne; Methods of preparation from calcium carbide and 1,2 dibromoethane ethylene dibromide).
30min
Organic Chemistry Part 2 - Lecture 8
Organic Chemistry (i) Introduction to Organic compounds. Unique nature of Carbon atom – tetra valency, catenation. Formation of single, double and triple bonds, straight chain, branched chain, cyclic compounds (only benzene). (ii) Structure and Isomerism. Structure of compounds with single, double and triple bonds. Structural formulae of hydrocarbons. Structural formula must be given for: alkanes, alkenes, alkynes up to 5 carbon atoms. Isomerism – structural (chain, position) (iii) Homologous series – characteristics with examples. Alkane, alkene, alkyne series and their gradation in properties and the relationship with the molecular mass or molecular formula. (iv) Simple nomenclature. Simple nomenclature – of the hydrocarbons with simple functional groups – (double bond, triple bond, alcoholic, aldehydic, carboxylic group) longest chain rule and smallest number for functional groups rule – trivial and IUPAC names (compounds with only one functional group) (v) Hydrocarbons: alkanes, alkenes, alkynes. Alkanes – general formula; methane (greenhouse gas) and ethane – methods of preparation from sodium ethanoate (sodium acetate), sodium propanoate (sodium propionate), from iodomethane (methyl iodide) and bromoethane (ethyl bromide). Complete combustion of methane and ethane, reaction of methane and ethane with chlorine through substitution. Alkenes – (unsaturated hydrocarbons with a double bond); ethene as an example. Methods of preparation of ethene by dehydro halogenation reaction and dehydration reactions. Alkynes -(unsaturated hydrocarbons with a triple bond); ethyne as an example of alkyne; Methods of preparation from calcium carbide and 1,2 dibromoethane ethylene dibromide).
23min
Organic Chemistry Part 3 - Lecture 9
Organic Chemistry (i) Introduction to Organic compounds. Unique nature of Carbon atom – tetra valency, catenation. Formation of single, double and triple bonds, straight chain, branched chain, cyclic compounds (only benzene). (ii) Structure and Isomerism. Structure of compounds with single, double and triple bonds. Structural formulae of hydrocarbons. Structural formula must be given for: alkanes, alkenes, alkynes up to 5 carbon atoms. Isomerism – structural (chain, position) (iii) Homologous series – characteristics with examples. Alkane, alkene, alkyne series and their gradation in properties and the relationship with the molecular mass or molecular formula. (iv) Simple nomenclature. Simple nomenclature – of the hydrocarbons with simple functional groups – (double bond, triple bond, alcoholic, aldehydic, carboxylic group) longest chain rule and smallest number for functional groups rule – trivial and IUPAC names (compounds with only one functional group) (v) Hydrocarbons: alkanes, alkenes, alkynes. Alkanes – general formula; methane (greenhouse gas) and ethane – methods of preparation from sodium ethanoate (sodium acetate), sodium propanoate (sodium propionate), from iodomethane (methyl iodide) and bromoethane (ethyl bromide). Complete combustion of methane and ethane, reaction of methane and ethane with chlorine through substitution. Alkenes – (unsaturated hydrocarbons with a double bond); ethene as an example. Methods of preparation of ethene by dehydro halogenation reaction and dehydration reactions. Alkynes -(unsaturated hydrocarbons with a triple bond); ethyne as an example of alkyne; Methods of preparation from calcium carbide and 1,2 dibromoethane ethylene dibromide).
46min
Organic Chemistry Part 4 - Lecture - 10
Organic Chemistry Part 4 - Lecture - 10
31min
Organic Chemstry Part 5 - Lecture 11
Organic Chemstry Part 5 - Lecture 11
44min
Organic Chemistry Part 6 - Lecture 12
Organic Chemistry Part 6 - Lecture 12
40min
Organic Chemistry Part 7 - Lecture 13
Organic Chemistry Part 7 - Lecture 13
37min
Organic Chemistry Part - 8 Lecture - 14
Organic Chemistry Part - 8 Lecture - 14
11min
Circulatory System Part 1 - Lecture 1
Circulatory System : Blood and lymph, the structure and working of the heart, blood vessels, circulation of blood (only names of the main blood vessels entering and leaving the heart, liver and kidney will be required). Lymphatic system. Composition of blood (Structure and functions of RBC, WBC and platelets). Brief idea of tissue fluid and lymph. Increase in efficiency of mammalian red blood cells due to absence of certain organelles; reasons for the same. A brief idea of blood coagulation. Structure and working of the heart along with names of the main blood vessels entering and leaving the heart, the liver and the kidney. Concept of systole and diastole; concept of double circulation. Brief idea of pulse and blood pressure. Blood vessels: artery, vein and capillary to be explained with the help of diagrams to bring out the relationship between their structure and function. Brief idea of the lymphatic organs: spleen and tonsils. ABO blood group system, Rh factor. Significance of the hepatic portal system.
20min
Circulatory System Part 2 - Lecture 2
Circulatory System : Blood and lymph, the structure and working of the heart, blood vessels, circulation of blood (only names of the main blood vessels entering and leaving the heart, liver and kidney will be required). Lymphatic system. Composition of blood (Structure and functions of RBC, WBC and platelets). Brief idea of tissue fluid and lymph. Increase in efficiency of mammalian red blood cells due to absence of certain organelles; reasons for the same. A brief idea of blood coagulation. Structure and working of the heart along with names of the main blood vessels entering and leaving the heart, the liver and the kidney. Concept of systole and diastole; concept of double circulation. Brief idea of pulse and blood pressure. Blood vessels: artery, vein and capillary to be explained with the help of diagrams to bring out the relationship between their structure and function. Brief idea of the lymphatic organs: spleen and tonsils. ABO blood group system, Rh factor. Significance of the hepatic portal system.
14min
Circulatory System Part 3 - Lecture 3
Circulatory System : Blood and lymph, the structure and working of the heart, blood vessels, circulation of blood (only names of the main blood vessels entering and leaving the heart, liver and kidney will be required). Lymphatic system. Composition of blood (Structure and functions of RBC, WBC and platelets). Brief idea of tissue fluid and lymph. Increase in efficiency of mammalian red blood cells due to absence of certain organelles; reasons for the same. A brief idea of blood coagulation. Structure and working of the heart along with names of the main blood vessels entering and leaving the heart, the liver and the kidney. Concept of systole and diastole; concept of double circulation. Brief idea of pulse and blood pressure. Blood vessels: artery, vein and capillary to be explained with the help of diagrams to bring out the relationship between their structure and function. Brief idea of the lymphatic organs: spleen and tonsils. ABO blood group system, Rh factor. Significance of the hepatic portal system.
12min
Circulatory System Part 4 - Lecture 4
Circulatory System : Blood and lymph, the structure and working of the heart, blood vessels, circulation of blood (only names of the main blood vessels entering and leaving the heart, liver and kidney will be required). Lymphatic system. Composition of blood (Structure and functions of RBC, WBC and platelets). Brief idea of tissue fluid and lymph. Increase in efficiency of mammalian red blood cells due to absence of certain organelles; reasons for the same. A brief idea of blood coagulation. Structure and working of the heart along with names of the main blood vessels entering and leaving the heart, the liver and the kidney. Concept of systole and diastole; concept of double circulation. Brief idea of pulse and blood pressure. Blood vessels: artery, vein and capillary to be explained with the help of diagrams to bring out the relationship between their structure and function. Brief idea of the lymphatic organs: spleen and tonsils. ABO blood group system, Rh factor. Significance of the hepatic portal system.
18min
Circulatory System Part 5 - Lecture 5
Circulatory System : Blood and lymph, the structure and working of the heart, blood vessels, circulation of blood (only names of the main blood vessels entering and leaving the heart, liver and kidney will be required). Lymphatic system. Composition of blood (Structure and functions of RBC, WBC and platelets). Brief idea of tissue fluid and lymph. Increase in efficiency of mammalian red blood cells due to absence of certain organelles; reasons for the same. A brief idea of blood coagulation. Structure and working of the heart along with names of the main blood vessels entering and leaving the heart, the liver and the kidney. Concept of systole and diastole; concept of double circulation. Brief idea of pulse and blood pressure. Blood vessels: artery, vein and capillary to be explained with the help of diagrams to bring out the relationship between their structure and function. Brief idea of the lymphatic organs: spleen and tonsils. ABO blood group system, Rh factor. Significance of the hepatic portal system.
15min
Nervous System Part 1 - Lecture 6
Nervous system : Structure of Neuron; central, autonomous and peripheral nervous system (in brief); brain and spinal cord; reflex action and how it differs from voluntary action. Sense organs – Eye: Structure, functions, defects and corrective measures: Ear: Parts and functions of the ear.
29min
Nervous System Part 2 - Lecture 7
Nervous system : Structure of Neuron; central, autonomous and peripheral nervous system (in brief); brain and spinal cord; reflex action and how it differs from voluntary action. Sense organs – Eye: Structure, functions, defects and corrective measures: Ear: Parts and functions of the ear.
15min
Nervous System Part 3 - Lecture 8
Nervous system : Structure of Neuron; central, autonomous and peripheral nervous system (in brief); brain and spinal cord; reflex action and how it differs from voluntary action. Sense organs – Eye: Structure, functions, defects and corrective measures: Ear: Parts and functions of the ear.
8min
Endocrine System Part 1 - Lecture 9
Endocrine System: General study of the following glands: Adrenal, Pancreas, Thyroid and Pituitary. Difference in Endocrine and Exocrine glands. Correct location and shape of the gland in the human body should be discussed along with the hormones they secrete (Pancreas: insulin and glucagon to be taught; Thyroid: only thyroxin to be taught). Effects of hypo secretion and hyper secretion of hormones must be discussed. The term tropic hormones should be explained in the study of pituitary. Brief idea of feedback mechanism must be given.
16min
Endocrine System Part 2 - Lecture 10
Endocrine System: General study of the following glands: Adrenal, Pancreas, Thyroid and Pituitary. Difference in Endocrine and Exocrine glands. Correct location and shape of the gland in the human body should be discussed along with the hormones they secrete (Pancreas: insulin and glucagon to be taught; Thyroid: only thyroxin to be taught). Effects of hypo secretion and hyper secretion of hormones must be discussed. The term tropic hormones should be explained in the study of pituitary. Brief idea of feedback mechanism must be given.
8min
Endocrine System Part 3 - Lecture 11
Endocrine System: General study of the following glands: Adrenal, Pancreas, Thyroid and Pituitary. Difference in Endocrine and Exocrine glands. Correct location and shape of the gland in the human body should be discussed along with the hormones they secrete (Pancreas: insulin and glucagon to be taught; Thyroid: only thyroxin to be taught). Effects of hypo secretion and hyper secretion of hormones must be discussed. The term tropic hormones should be explained in the study of pituitary. Brief idea of feedback mechanism must be given.
14min
Endocrine System Part 4 - Lecture 12
Endocrine System: General study of the following glands: Adrenal, Pancreas, Thyroid and Pituitary. Difference in Endocrine and Exocrine glands. Correct location and shape of the gland in the human body should be discussed along with the hormones they secrete (Pancreas: insulin and glucagon to be taught; Thyroid: only thyroxin to be taught). Effects of hypo secretion and hyper secretion of hormones must be discussed. The term tropic hormones should be explained in the study of pituitary. Brief idea of feedback mechanism must be given.
11min
Population - Lecture 13
Population – The Increasing Numbers and Rising Problems is an important chapter because it makes you aware of the factors which are causing a population explosion in India. The chapter also covers the measures which can be taken in order to control this population explosion. You will also learn about the problems that arise due to population explosion in a nation and the challenges that effect its growth. To help you understand all these crucial chapter concepts, we have compiled concept videos, Selina solutions and other resources.
7min
Excretory System - Lecture 14
The Excretory System – Elimination of Body Wastes chapter concepts using TopperLearning study materials. Revise crucial Biology concepts like excretory substances, urine formation, tubules and the kidney. To get a deeper understanding of these excretory system concepts, you can watch our video lessons.
18min
Reproductive System Part 1 - Lecture 15
The Reproductive System chapter resources, understand how the process of fertilisation takes place and leads to birth. Read the chapter notes and revise the topic of the reproductive system. Watch the video lessons to see how the reproductive parts look like and what are the functions of the reproductive parts in human beings.
7min
Reproductive System Part 2 - Lecture 16
The Reproductive System chapter resources, understand how the process of fertilisation takes place and leads to birth. Read the chapter notes and revise the topic of the reproductive system. Watch the video lessons to see how the reproductive parts look like and what are the functions of the reproductive parts in human beings.
12min
Reproductive System Part 3 - Lecture 17
The Reproductive System chapter resources, understand how the process of fertilisation takes place and leads to birth. Read the chapter notes and revise the topic of the reproductive system. Watch the video lessons to see how the reproductive parts look like and what are the functions of the reproductive parts in human beings.
11min
Reproductive System Part 4 - Lecture 18
The Reproductive System chapter resources, understand how the process of fertilisation takes place and leads to birth. Read the chapter notes and revise the topic of the reproductive system. Watch the video lessons to see how the reproductive parts look like and what are the functions of the reproductive parts in human beings.
10min

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